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相关论文: Resonant Laplace-Lagrange theory for extrasolar sy…

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We study the secular evolution of several exoplanetary systems by extending the Laplace-Lagrange theory to order two in the masses. Using an expansion of the Hamiltonian in the Poincar\'e canonical variables, we determine the fundamental…

数学物理 · 物理学 2015-06-16 Anne-Sophie Libert , Marco Sansottera

The dynamical evolution of nearly half of the known extrasolar planets in multiple-planet systems may be dominated by secular perturbations. The commonly high eccentricities of the planetary orbits calls into question the utility of the…

天体物理学 · 物理学 2011-02-11 Dimitri Veras , Philip J. Armitage

We study the secular dynamics of extrasolar planetary systems by extending the Lagrange-Laplace theory to high order and by including the relativistic effects. We investigate the long-term evolution of the planetary eccentricities via…

动力系统 · 数学 2015-10-23 M. Sansottera , L. Grassi , A. Giorgilli

The existence of multiple planetary systems involved in mean motion conmensurabilities has increased significantly since the Kepler mission. Although most correspond to 2-planet resonances, multiple resonances have also been found. The…

地球与行星天体物理 · 物理学 2014-05-08 J. G. Marti , C. A. Giuppone , C. Beauge

A considerable fraction of multi-planet systems discovered by the observational surveys of extrasolar planets reside in mild proximity to first-order mean motion resonances. However, the relative remoteness of such systems from nominal…

地球与行星天体物理 · 物理学 2015-06-04 Konstantin Batygin , Alessandro Morbidelli

Many multi-planet systems have been discovered in recent years. Some of them are in mean-motion resonances (MMR). Planet formation theory was successful in explaining the formation of 2:1, 3:1 and other low resonances as a result of…

地球与行星天体物理 · 物理学 2014-11-20 Hanno Rein , John C. B. Papaloizou

We develop an analytical Hamiltonian formalism adapted to the study of the motion of two planets in co-orbital resonance. The Hamiltonian, averaged over one of the planetary mean longitude, is expanded in power series of eccentricities and…

地球与行星天体物理 · 物理学 2015-06-15 Philippe Robutel , Alexandre Pousse

This paper is a review of the dynamics of a system of planets. It includes the study of averaged equations in both non-resonant and resonant systems and shows the great deal of situations in which the angle between the two semi-major axes…

天体物理学 · 物理学 2007-05-23 S. Ferraz-Mello , T. A. Michtchenko , C. Beauge

I consider the dynamics of mean motion resonances between pairs of co-planar planets and derive a new integrable Hamiltonian model for planets' resonant motion. The new model generalizes previously-derived integrable Hamiltonians for…

地球与行星天体物理 · 物理学 2020-01-08 Sam Hadden

We develop a framework based on energy kicks for the evolution of high-eccentricity long-period orbits with Jacobi constant close to 3 in the restricted circular planar three-body problem where the secondary and primary masses have mass…

天体物理学 · 物理学 2009-11-07 Margaret Pan , Re'em Sari

The multiple-planet systems discovered by the Kepler mission exhibit the following feature: planet pairs near first-order mean-motion resonances prefer orbits just outside the nominal resonance, while avoiding those just inside the…

地球与行星天体物理 · 物理学 2013-05-24 Cristobal Petrovich , Renu Malhotra , Scott Tremaine

An ever-growing observational aggregate of extrasolar planets has revealed that systems of planets that reside in or near mean-motion resonances are relatively common. While the origin of such systems is attributed to protoplanetary…

地球与行星天体物理 · 物理学 2015-06-16 Konstantin Batygin , Alessandro Morbidelli

We explore a hybrid expansion of the disturbing function in planetary dynamics that combines elements of the classical Laplace and Legendre developments. This formulation retains the structure of the Laplace expansion, but expresses the…

地球与行星天体物理 · 物理学 2026-03-18 Aya Alnajjarine , Jacques Laskar , Federico Mogavero

Early dynamical evolution of close-in planetary systems is shaped by an intricate combination of planetary gravitational interactions, orbital migration, and dissipative effects. While the process of convergent orbital migration is expected…

地球与行星天体物理 · 物理学 2019-05-01 Gabriele Pichierri , Konstantin Batygin , Alessandro Morbidelli

In some planetary systems, the orbital periods of two of its members present a commensurability, usually known by mean-motion resonance. These resonances greatly enhance the mutual gravitational influence of the planets. As a consequence,…

地球与行星天体物理 · 物理学 2019-09-18 Alexandre C. M. Correia , Jean-Baptiste Delisle , Jacques Laskar

We investigate the dynamics of putative Earth-mass planets in the habitable zone (HZ) of the extrasolar planetary system OGLE-2006-BLG-109L, a close analog of the Solar system. Our work is inspired by work of Malhotra and Minton (2008).…

天体物理学 · 物理学 2009-11-13 Cezary Migaszewski , Krzysztof Gozdziewski , Tobias C. Hinse

The 2:1 orbital resonances of the GJ 876 system can be easily established by the differential planet migration due to planet-nebula interaction. Significant eccentricity damping is required to produce the observed orbital eccentricities.…

天体物理学 · 物理学 2007-05-23 Man Hoi Lee , S. J. Peale

The significant orbital eccentricities of most giant extrasolar planets may have their origin in the gravitational dynamics of initially unstable multiple planet systems. In this work, we explore the dynamics of two close planets on…

天体物理学 · 物理学 2009-11-10 Dimitri Veras , Philip J. Armitage

The Kepler mission has discovered a plethora of multiple transiting planet candidate exosystems, many of which feature putative pairs of planets near mean motion resonance commensurabilities. Identifying potentially resonant systems could…

地球与行星天体物理 · 物理学 2015-06-03 Dimitri Veras , Eric B. Ford

Many of exoplanetary systems consist of more than one planet and the study of planetary orbits with respect to their long-term stability is very interesting. Furthermore, many exoplanets seem to be locked in a mean-motion resonance (MMR),…

地球与行星天体物理 · 物理学 2017-02-10 Kyriaki I. Antoniadou
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